TMUA和牛津MAT考试是你申请牛剑G5等名校的数学、计算机、经济类专业的敲门砖。谢涛老师的视频课程为你提供全面、高效和灵活的备考方案。通过系统的课程讲解、专业的应试指导，让你事半功倍，高效掌握考试技巧，圆梦名校！
深入讲解TMUA和牛津MAT考试核心、TMUA扩展和牛津MAT扩展模块，助你全面精通。
资深牛剑备考导师谢涛老师，拥有近二十年的丰富经验，传授宝贵见解。
从核心模块的基础概念到拓展模块的高级策略，步步为营。
通过清晰、简明的视频讲解，深入理解具有挑战性的概念。
配套TMUA+MAT练习题集，1200+习题提供详细解析。
随时随地观看视频课程，按照自己的节奏进行学习。
有志于在牛津、剑桥、帝国理工、伦敦政经、UCL等大学学习数学、计算机科学、经济或相关专业的学生。
渴望在TMUA和牛津MAT考试中取得优异成绩，以增强竞争优势的考生。
寻求系统、高效的方式来准备这些极具挑战的考试的学生。
优易TMUA+MAT视频课程课程包含3大模块，支持3种课程组合配置，精准匹配不同学术背景的学员需求。
立即定制您的专属TMUA和牛津MAT决胜方案！
|
课程组合 |
TMUA | MAT | TMUA+MAT |
|---|---|---|---|
| TMUA+MAT核心模块 | ✅ | ✅ | ✅ |
| TMUA扩展 模块 | ✅ | ✅ | |
| MAT扩展 模块 | ✅ | ✅ |
|
课程组合 |
TMUA | MAT | TMUA+MAT |
|---|---|---|---|
| 章节数 | 20 | 20 | 25 |
| 视频课时 | 20小时 | 20小时 | 25小时 |
| 练习题量 | 800 | 800 | 1000 |
| 建议学时 | 100小时 | 120小时 | 140小时 |
| 价格 | US$409.89 | US$409.89 | US$506.18 |
* 课程资料有效期至考试日当天，以便您自由安排学习节奏。
《TMUA和MAT全面对比 — 没想到它们居然如此相似》
谢涛老师匠心打造，视频时长近25小时，超全面、超系统讲解TMUA和牛津MAT考试的精品视频课程！
教材每年修订，紧扣最新的TMUA和牛津MAT考试大纲，包含考点讲解和数百道考试风格的例题，助您有的放矢，高效备考。
购买任意课程组合即可免费获赠相应的TMUA或牛津MAT分类真题集（2025版）PDF！
1000多道线上练习题涵盖全部考点，所有习题都配有详细解析，帮您提升考试成绩。
TMUA(大学入学数学考试）是一项机考考试，用于评估考生的数学思维和推理能力。英国一些大学将其作为数学和相关专业录取要求的一部分。如需进一步了解TMUA考试，请参阅TMUA考试全面解读 — 快速了解考试关键信息。
牛津MAT（数学入学考试）自2023年起也改为机考，侧重于解决问题和数学推理。它是申请牛津大学本科数学和计算机相关专业的必要条件。如需进一步了解牛津MAT考试，请参阅牛津MAT考试全面解读 — 快速了解考试关键信息。
您将获得：
我们课程资料中的题目，一部分由优易的专业导师团队原创编写，另一部分来自历年的牛剑入学考试真题和相关竞赛的真题或改编题。
您付款成功后，即可通过您的线上帐户观看视频课程（仅限TMUA+MAT视频课程用户）和做线上练习题。您可以在有效期内随时随地、使用电脑、平板或手机等设备播放在线视频课程。
虽然视频课程和资料设计得很全面，但我们理解您可能在学习过程中仍然会遇到一些问题，或者需要获得更好的学习效果。为此，我们提供付费辅导服务，提供个性化辅导并详细解答您的问题。请联系我们了解更多个性化辅导的信息。
请注意，视频课程和练习题集不支持退费。我们建议您在购买前仔细阅读课程详情，包括课程大纲、教材样本、练习题样本和常见问题解答等，以确保课程符合您的需求。
我们的专业支持团队随时准备协助您解决任何技术问题或技术难题。您可以通过即时通讯应用程序或info@ueie.com联系他们。
Problem-solving strategies, number sense, sets & functions
Descriptive stats, probability, statistical reasoning
Manipulation, polynomials, sequences & series
Ratios and proportions, algebraic manipulations, equations, inequalities, polynomials
Differentiation, integration
Graphs of functions, curve sketching, trigonometric functions
Plane geometry, coordinate geometry, Solid figures
Counting and probabilities, statistics
Manipulation, equations, inequalities
Graphs of functions
Plane geometry, solid figures
Counting, sequences, ratios & proportions
Differentiation, integration
Curve sketching, trigonometry, exponentials & logarithms
Polynomials, equations, binomial expansions, series
Coordinate geometry
Kinematics, statics, dynamics, work, energy, momentum
Waves, ray optics
Circuits, electrical elements, magnetism, electromagnetic induction
Atomic structure, chemical bonding, formulae and equations, separation techniques, quantitative chemistry, oxidation/reduction, electrolysis
Metals, acids/bases/salts, chemical tests, air and water
Energetics, kinetic/particle theory, rates of reaction, equilibrium
Organic chemistry, environmental
Proteins/enzymes, DNA, cell structure, gene mutation, membrane transport, cell division, gene technologies
Inheritance, variation and natural selection
Digestive, respiratory, circulatory, nervous, endocrine, urinary, reproductive, immune system, homeostasis
Communicable and non-communicable diseases
Respiration and photosynthesis, plant transport, transpiration
Ecosystem, material cycling, biodiversity
Gravitation, moon phases, solar system
This module establishes the core mathematical principles assessed in STEP.
Equations, Inequalities, and Polynomials
Functions, graphs, curve sketching, and trigonometric identities
Dive deeper into pure mathematics with topics crucial for STEP 2.
Gain a solid understanding of mechanics and statistics concepts.
Static equilibrium, kinematics, dynamics, energy and momentum
Probability, distributions, games and strategies
Tackle advanced pure math topics to excel in STEP 3.
Master challenging concepts in mechanics and statistics.
Impact, circular motion, and simple harmonic motion
Further random variables
Averages, ranges, distributions
Permutations, combinations, and probability calculations
Algebraic manipulation, equations, inequalities, and polynomials
Trigonometric functions and identities
Graphing techniques and curve sketching
Differentiation, integration, and their applications
Plane geometry, coordinate geometry, and geometric proofs
Properties of 3D shapes, surface area, and volume
Direct and inverse proportion, scale factors
Logical statements, reasoning, and proofs
Divisibility, prime numbers, and modular arithmetic
Mathematical arguments, and formal logic
Elementary algorithm design and analysis
Average, range, distribution
Permutations, combinations, probability
Algebraic manipulation, equations, and inequalities
Graphs of functions
Number sequences and patterns
Plane geometry and solid figures
Understanding and applying ratios
Polynomial functions and equations
Sketching graphs of various functions
Trigonometric functions and identities
Exponential and logarithmic functions
Advanced equation-solving techniques
Expanding binomial expressions
Arithmetic and geometric series
Differentiation and integration
Using coordinates in geometric problems
Kinematics, static equilibrium, dynamics, work and energy, momentum
Properties of matter
Heat, temperature, and thermodynamics
Wave properties, wave phenomena (including optics)
Electric circuits, magnetic fields, electromagnetism
Basic concepts of nuclear physics
Algebraic manipulation, equations, inequalities
Trigonometric functions and identities
Sequences, series and patterns
Polynomial functions and equations
Basic differentiation and integration techniques
Plane geometry, coordinate geometry, solid figures
Kinematics, forces, energy, momentum
Wave properties, wave phenomena
Electric circuits, magnetic fields
Reflection, refraction, lenses
Basic concepts of nuclear physics
Moon phases, eclipses, solar system
This module is a combined mathematics and physics curriculum, drawing from topics in both ESAT and PAT.
Statistics, algebra, trigonometry, functions, calculus, geometry
Mechanics, matter, thermal physics, waves, electricity & magnetism, nuclear physics, astrophysics
平均数、范围、分布
排列、组合、概率计算
代数运算、方程式、不等式、多项式
三角函数和恒等式
绘图技巧和曲线草图
微分、积分及其应用
平面几何、坐标几何和几何证明
3D形状的属性、表面积和体积
正比例和反比例、比例因子
逻辑语句、推理和证明
整除性、质数和模运算
数学论证和形式逻辑
基本算法设计和分析
